Mathematical Modeling of Lung Mechanics-A Review. Saini, A. & Katiyar, V K Mathematical models of respiratory system. Air pressure based study.abstract bibtex The Lungs are paired organs in the chest that perform respiration. Our lungs do a vital job. The maximum expiratory flow-volume (MEFV) curve is a sensitive test of respiratory mechanics. It has been shown that lung heterogeneity plays an important role in respiratory system pathology and influences results of lung examinations. The first major advance in understanding expiratory flow limitation of the lungs came with the description of isovolume pressure-flow curves. These curves documented the existence of a volume-dependent limit to maximal expiratory flow and led directly to the description of the maximal expiratory flow- volume (MEFV) curve. This study is focused on the review of various mathematical models for lung mechanics, which provides the basis for the most clinically applied methods of lung mechanics analysis.
@article{saini_mathematical_nodate,
title = {Mathematical {Modeling} of {Lung} {Mechanics}-{A} {Review}},
abstract = {The Lungs are paired organs in the chest that perform respiration. Our lungs do a vital job.
The maximum expiratory flow-volume (MEFV) curve is a sensitive test of respiratory
mechanics. It has been shown that lung heterogeneity plays an important role in respiratory
system pathology and influences results of lung examinations. The first major advance in
understanding expiratory flow limitation of the lungs came with the description of isovolume
pressure-flow curves. These curves documented the existence of a volume-dependent limit to
maximal expiratory flow and led directly to the description of the maximal expiratory flow-
volume (MEFV) curve. This study is focused on the review of various mathematical models
for lung mechanics, which provides the basis for the most clinically applied methods of lung
mechanics analysis.},
language = {en},
author = {Saini, Anju and Katiyar, V K},
note = {Mathematical models of respiratory system. Air pressure based study.},
pages = {4}
}
Downloads: 0
{"_id":"CWHtFDeqCX4Ff4pLj","bibbaseid":"saini-katiyar-mathematicalmodelingoflungmechanicsareview","downloads":0,"creationDate":"2018-11-07T16:57:22.874Z","title":"Mathematical Modeling of Lung Mechanics-A Review","author_short":["Saini, A.","Katiyar, V K"],"year":null,"bibtype":"article","biburl":"https://api.zotero.org/groups/2242262/items?key=jjWz3HwWDCcYk3QIcQAwCcLe&format=bibtex&limit=100","bibdata":{"bibtype":"article","type":"article","title":"Mathematical Modeling of Lung Mechanics-A Review","abstract":"The Lungs are paired organs in the chest that perform respiration. Our lungs do a vital job. The maximum expiratory flow-volume (MEFV) curve is a sensitive test of respiratory mechanics. It has been shown that lung heterogeneity plays an important role in respiratory system pathology and influences results of lung examinations. The first major advance in understanding expiratory flow limitation of the lungs came with the description of isovolume pressure-flow curves. These curves documented the existence of a volume-dependent limit to maximal expiratory flow and led directly to the description of the maximal expiratory flow- volume (MEFV) curve. This study is focused on the review of various mathematical models for lung mechanics, which provides the basis for the most clinically applied methods of lung mechanics analysis.","language":"en","author":[{"propositions":[],"lastnames":["Saini"],"firstnames":["Anju"],"suffixes":[]},{"propositions":[],"lastnames":["Katiyar"],"firstnames":["V","K"],"suffixes":[]}],"note":"Mathematical models of respiratory system. Air pressure based study.","pages":"4","bibtex":"@article{saini_mathematical_nodate,\n\ttitle = {Mathematical {Modeling} of {Lung} {Mechanics}-{A} {Review}},\n\tabstract = {The Lungs are paired organs in the chest that perform respiration. Our lungs do a vital job. \nThe maximum expiratory flow-volume (MEFV) curve is a sensitive test of respiratory \nmechanics. It has been shown that lung heterogeneity plays an important role in respiratory \nsystem pathology and influences results of lung examinations. The first major advance in \nunderstanding expiratory flow limitation of the lungs came with the description of isovolume \npressure-flow curves. These curves documented the existence of a volume-dependent limit to \nmaximal expiratory flow and led directly to the description of the maximal expiratory flow-\nvolume (MEFV) curve. This study is focused on the review of various mathematical models \nfor lung mechanics, which provides the basis for the most clinically applied methods of lung \nmechanics analysis.},\n\tlanguage = {en},\n\tauthor = {Saini, Anju and Katiyar, V K},\n\tnote = {Mathematical models of respiratory system. Air pressure based study.},\n\tpages = {4}\n}\n\n","author_short":["Saini, A.","Katiyar, V K"],"key":"saini_mathematical_nodate","id":"saini_mathematical_nodate","bibbaseid":"saini-katiyar-mathematicalmodelingoflungmechanicsareview","role":"author","urls":{},"downloads":0},"search_terms":["mathematical","modeling","lung","mechanics","review","saini","katiyar"],"keywords":[],"authorIDs":[],"dataSources":["nrXPeDZDdNqhPxPEc"]}